On a Family of Hypergeometric Sobolev Orthogonal Polynomials on the Unit Circle

Author:

ZAGORODNYUK Sergey

Publisher

Constructive Mathematical Analysis

Subject

Applied Mathematics,Numerical Analysis,Analysis

Reference12 articles.

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2. \bibitem{cit_5_Azad} {H. \ Azad, A. \ Laradji, M. T. \ Mustafa}, \textit{Polynomial solutions of differential equations}. Adv. Difference Equ. \textbf{2011:58} (2011), 12 pp.

3. \bibitem{cit_5000_Castillo} {K. \ Castillo}, \textit{A new approach to relative asymptotic behavior for discrete Sobolev-type orthogonal polynomials on the unit circle}. Appl. Math. Lett. \textbf{25} (2012), no. 6, 1000--1004.

4. \bibitem{cit_5500_GMPC_coherent_pairs} {L. \ Garza, F. \ Marcell\'an, N. C. \ Pinz\'on-Cort\'es}, \textit{$(1,1)$-coherent pairs on the unit circle}. Abstr. Appl. Anal. (2013), Art. ID 307974, 8 pp.

5. \bibitem{cit_5000_Ismail} {M. E. H. \ Ismail}: \textit{Classical and quantum orthogonal polynomials in one variable}. With two chapters by Walter Van Assche. With a foreword by Richard A. Askey. Encyclopedia of Mathematics and its Applications, 98. Cambridge University Press, Cambridge, (2005).

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